'Set builder notation' diaporamas de présentation

Sets and Set Operations The Number of Elements in a Finite Set The Multiplication Principle

6. Sets and Set Operations The Number of Elements in a Finite Set The Multiplication Principle Permutations and Combinations. Sets and Counting. 6.1. Sets and Set Operations. Set Terminology and Notation. A set is a well-defined collection of objects .

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Foundations for Functions

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Discrete Mathematics

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Welcome to MM150!

Welcome to MM150!. Unit 2 Seminar. To resize your pods: Place your mouse here. Left mouse click and hold. Drag to the right to enlarge the pod. To maximize chat, minimize roster by clicking here. MM150 Unit 2 Seminar Agenda. Welcome Sections 2.1 - 2.4. Definition of Set.

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Welcome to MM150!

Welcome to MM150!. Unit 2 Seminar. To resize your pods: Place your mouse here. Left mouse click and hold. Drag to the right to enlarge the pod. To maximize chat, minimize roster by clicking here. MM150 Unit 2 Seminar Agenda. Welcome and Review Sections 2.1 - 2.4. Set Examples.

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Chapter Two

Chapter Two. Basic Concepts of Set Theory Symbols and Terminology Venn Diagrams and Subsets. What is a Set?. Set is a collection of Objects. Objects belonging to the set are called elements of the set, or members of the set. Sets are described in three ways. Word descriptions

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Overview of Sets an Functions for ICS 6D

Overview of Sets an Functions for ICS 6D. Prof. Sandy Irani. Sets. A set is an unordered collection of items. For example, S = {a, b, c, d} Curly braces {} denote that order does not matter: { a, b, c, d } = { b, a, d, c } Each item is called an element of the set.

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PiNoY HenYo

PiNoY HenYo. 1. 2. 3. 4. 5. 6. 7. 8. 9. 00:51. 00:41. 00:31. 00:21. 01:00. 00:22. 00:56. 00:55. 00:54. 00:43. 00:52. 00:50. 00:47. 00:48. 00:57. 00:46. 00:45. 00:11. 00:42. 00:49. 00:58. 00:53. 00:44. 00:23. 00:24. 00:25. 00:26. 00:27. 00:29. 00:40. 00:32.

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Math 3121 Abstract Algebra I

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Learning Objectives for Section 7.2 Sets

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Sets and Set Operations

Sets and Set Operations. Objectives. Determine if a set is well defined. Write all the subsets of a given set and label the subsets as proper or improper. Given a universal set and some subsets, find a complement, intersection or union. Draw a Venn diagram to illustrate two sets.

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Lecture 6

Lecture 6. 2.1 Sets 2.2 Set Operations. Definition of Set and Set Theory. Describing Set Membership. Set Builder Notation. Sets and Set Operations. Definition: A set is any collection of distinct things considered as a whole. A set is an unordered collection of objects.

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Chapter 7 Sets and Probability

Chapter 7 Sets and Probability . Section 7.1 Sets. What is a Set? . A set is a well-defined collection of objects in which it is possible to determine whether or not a given object is included in the collection. Example: The letters of the Alphabet. The Vocabulary of Sets.

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2.1 Basic Set Concepts

2.1 Basic Set Concepts. Set 2 : a number of things of the same kind that belong or are used together [an electric train set] 21 : a collection of elements and especially mathematical ones (as numbers or points)- called also class (MWD). The objects in a set are called elements or members .

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P.1 Algebraic Expressions, Mathematic Models, and Real Numbers

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SETS

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Understanding Set Notation

Understanding Set Notation. Students will use mathematical symbols to describe sets. Warm Up. Classify each of the following numbers. Write all classifications that apply (real, rational, irrational, integers, whole, natural) -4 3.7 ?. { Z , Q , R }. { Q , R }. {Irrational, R }.

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Chapter 1: Equations and Inequalities

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Introduction to Set Builder Notation

Introduction to Set Builder Notation. By: R.Prevost. Contents. What is a set? How to write sets Set-builder notation. What is a set?. A set is a collection of objects which can be listed These object in the collection are called elements. How to write sets.

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